Consider the following transfer function relating an output Y(s) to an input U(s). For this transfer function and an applied input of U(s) = 5 (a step of magnitude 5), please provide: S The value of lim y(t), if it exists. If it does not, answer "the system diverges." t→∞ Roughly how long it will take y(t) to reach its final value. If it diverges, answer "the system diverges.” A sketch of y(t) (y-axis) versus t (x-axis). The explicit equation of the time-domain response y(t). Y(s) U(s) 3 == S+2
Consider the following transfer function relating an output Y(s) to an input U(s). For this transfer function and an applied input of U(s) = 5 (a step of magnitude 5), please provide: S The value of lim y(t), if it exists. If it does not, answer "the system diverges." t→∞ Roughly how long it will take y(t) to reach its final value. If it diverges, answer "the system diverges.” A sketch of y(t) (y-axis) versus t (x-axis). The explicit equation of the time-domain response y(t). Y(s) U(s) 3 == S+2
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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Please explain in detail. My answer for the first question is 15/2.
I am more confused about how to do the graphing part and figure how long it will take to reach its final value.
Thank you, I will like this.
![Consider the following transfer function relating an output Y(s) to an input U(s). For this transfer function
and an applied input of U(s) = 5 (a step of magnitude 5), please provide:
S
The value of lim y(t), if it exists. If it does not, answer "the system diverges."
t→∞
Roughly how long it will take y(t) to reach its final value. If it diverges, answer "the system diverges.”
A sketch of y(t) (y-axis) versus t (x-axis).
The explicit equation of the time-domain response y(t).
Y(s)
U(s)
3
==
S+2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fca6b5de9-d666-4be4-bec5-372f49facd74%2F0decc40a-7750-4e3a-b274-10c3fa290e4e%2Fmjn2jgu_processed.png&w=3840&q=75)
Transcribed Image Text:Consider the following transfer function relating an output Y(s) to an input U(s). For this transfer function
and an applied input of U(s) = 5 (a step of magnitude 5), please provide:
S
The value of lim y(t), if it exists. If it does not, answer "the system diverges."
t→∞
Roughly how long it will take y(t) to reach its final value. If it diverges, answer "the system diverges.”
A sketch of y(t) (y-axis) versus t (x-axis).
The explicit equation of the time-domain response y(t).
Y(s)
U(s)
3
==
S+2
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